Math: Algebra 2 Flashcards
(110 cards)
Variation Functions:
How is a joint variation read?
y varies jointly as x and z
Variation Functions:
How is an inverse variation read?
y varies inversely as x
Variation Functions:
In a combined variation, quantities that vary directly appear in the ___ with _, and quantities that vary inversely appear in the _____
Numerator with k
Denominator
Variation Functions:
A relationship between two variables x and y that can be written in the form y=kx
Direct variation
Variation Functions:
A relationship that contains both direct and inverse variation.
Combined variation
Variation Functions:
In all variation models, k is the __ of ____ and cannot equal _
Constant of variation
0
Variation Functions:
How is a direct variation read?
y varies directly as x
Variation Functions:
In direct variation, the __ of two quantities is constant. In inverse variation, the __ of the two quantities is constant
Ratio
Product
Variation Functions:
A relationship among three variables that can be written in the form y=kxz
Joint variation
Variation Functions:
A relationship between two variables x and y that can be written in the form y=k/x
Inverse variation
Trigonometry:
For an angle theta in standard position, the __ __ is the positive acute angle formed by the terminal side of theta and the x-axis.
Reference angle
Trigonometry:
The Greek letter _ is used to represent the measure of an acute angle in a right triangle
Theta
Trigonometry:
The __ __ of the angle is the ray on the x-axis. The other ray is called the __ __ of the angle
Initial side
Terminal side
Trigonometry:
If the terminal side is rotated counterclockwise, the angle of rotation is __. If the terminal side is rotated clockwise, the angle of rotation is __.
Positive
Negative
Trigonometry:
A function whose rule is given by a trigonometric ratio
Trigonometric function
Trigonometry:
Ratio of the hypotenuse over the adjacent leg
Secant (sec)
Trigonometry:
An __ _ __ is formed by rotating the terminal side and keeping the initial side in place
Angle of rotation
Trigonometry:
Ratio of the hypotenuse over the opposite leg
Cosecant (csc)
Trigonometry:
The reciprocals of the sine, cosine, and tangent ratios are the trigonometric ratios __, __, & __
Cosecant
Secant
Cotangent
Trigonometry:
An angle is in __ __ when its vertex is at the origin and one ray is on the positive x-axis
Standard position
Trigonometry:
Ratio of the adjacent leg over the opposite leg
Cotangent (cot)
Trigonometry:
When an object is above or below another object, you can find distances indirectly by using the __ _ __ or the __ _ __ between the objects
Angle of elevation
Angle of depression
Trigonometry:
Ratio of the opposite leg over the adjacent leg
Tangent (tan)
Trigonometry:
Ratio of opposite leg over the hypotenuse
Sine (sin)